The volume of the prism is the amount of space on the prism
The volume of the cylinder is 760 cubic units
<h3>How to determine the volume?</h3>
The question is incomplete.
So, we make use of the following parameters
- Shape = Cylinder
- Radius, r = 11
- Height, h = 2.
The volume of a cylinder is calculated using:
V = πr²h
Substitute known values in the above formula
V = 3.14 * 11² * 2
Evaluate the product
V = 759.88
Approximate
V = 760
Using the assumed values, the volume of the cylinder is 760 cubic units
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Complete question:
<em>What values of c and d would make the following expression represent a real number? i(2 + 3i)(c + di)
</em>
<em>choices: A)c = 2, d = 3 B)c = –2, d = 3 C)c = 3, d = –2 D)c = –3, d = –2</em>
<em />
<em>Option D</em><em> is correct. </em> The value of c and d for the expression to be real are -3 and -2 respectively
Given the expression

Expand the expression

Collect the like terms

For the resulting function to be real, then the imaginary part must be zero i.e.

If d = -2, then;

Hence the value of c and d for the expression to be real are -3 and -2 respectively.
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I don’t think that’s possible cause it’s mostly always anonymous
Answer:
Institutional
Explanation:
Institutional advertising is that which promotes the ideas, vision, mission, or philosophy of an institution, businesses, or organization, instead of promoting their products or services. It is often used to build a reputation for the institution and inform the consumers about it is or what it does. So, when Congressional Realty advertises all of its listed properties, it is trying to create an image for itself, it is using institutional advertising.
The value of the <em>definite</em> integral
has an <em>approximate</em> value of 5 units.
<h3>How to estimate the area below the curve by Riemann sum</h3>
A definite integral within a given interval is represented graphically by the net area below the curve. In this question we must estimate the <em>total</em> area of the curve by <em>right</em> Riemann sum. The most accurate approximation is using Riemann sum with trapezoids, whose formula is defined below:
(1)
Where:
- <em>n</em> - Number of subintervals
- <em>a</em> - Lower limit
- <em>b</em> - Upper limit
- <em>i</em> - Subinterval index
If we know that <em>n = 5</em>, <em>a = 0</em> and <em>b = 10</em>, then the area of the curve is approximately:
![A = \left[\frac{10-0}{2\cdot (5)} \right]\cdot [(f(0)+f(2))+(f(2)+f(4))+(f(4)+f(6))+(f(6)+f(8))+(f(8)+f(10))]](https://tex.z-dn.net/?f=A%20%3D%20%5Cleft%5B%5Cfrac%7B10-0%7D%7B2%5Ccdot%20%285%29%7D%20%5Cright%5D%5Ccdot%20%5B%28f%280%29%2Bf%282%29%29%2B%28f%282%29%2Bf%284%29%29%2B%28f%284%29%2Bf%286%29%29%2B%28f%286%29%2Bf%288%29%29%2B%28f%288%29%2Bf%2810%29%29%5D)



The value of the <em>definite</em> integral
has an <em>approximate</em> value of 5 units. 
<h3>Remarks</h3>
The figure of the function f(x) is missing. We include a simplified version of the image in the picture attached below. In addition, the statement is poorly formatted, correct form is shown below:
<em>Estimate </em>
<em> using five subintervals with the following.</em>
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